Answer:
brand dilution
Explanation:
According to the information in the question above, it is correct to say that Ferrari may run the risk of diluting the brand, which occurs when a brand has a very strong product, as in the case of Ferrari, which is a brand recognized for its luxury cars , and betting on a licensing strategy can lead to a loss of value because other product lines do not meet the quality and value standards perceived by consumers.
Answer:
Software system modeling is a technique to deal with the complexity inherent in these systems. The use of models helps the software engineer to "visualize" the system to be built. In addition, models of a higher level of abstraction can be used for communication with the customer. Finally, the modeling tools and those of Automated Software Engineering. They can help verify the correctness of the model.
Answer:
GDP per capta will be $54.5454
So option (a) will be correct option
Explanation:
We have given GDP of US in 2014 is roughly about $17.4 trillion
We know that 1 trillion = 1000 billion
So GDP of US = $17.4×1000 = $17400 million
Population of US in 2014 = 319 million
We have to find the GDP per capita
For finding GDP per capita we have to divide total GDP to number of peoples
So GDP per capita will be 
So option (a) will be the correct option
Answer:
D) have customers who operate in many different parts of the country.
Explanation:
A lockbox is basically a bank mailing address where a company's clients can send their payments to. It is similar to mailbox that receives letters, only that this one receives checks and cash. The bank is in charge of opening the lockbox and depositing the cash and checks to the company's account, and reporting the information.
Answer:
a. The portfolio weights that remove all risk is 50%
.
b. The risk-free rate of interest in this economy is 13.5%
Explanation:
The formula for standard deviation of a portfolio, of which i cannot type:
a. If we let sigma p = std. deviation of portfolio
rho 1,2 = correlation
if sigma = 0 and rho = -1, then the first equation can be re-written as :
0 = w1^2 * s1^2 + w2^2 * s2^2 + 2 * w1 * w2 * s1 * s2 * -1
0 = (w1s1 - w2s2)^2
w1s1 = w2s2
w1 * 0.03 = w2 * 0.03
w1 = w2 = 50%
Therefore, The portfolio weights that remove all risk is 50%
.
b. Expected return of the portfolio = 0.5*20% + 0.5*7%
= 13.5%
This portfolio has zero risk, risk free rate = 13.5%
Therefore, The risk-free rate of interest in this economy is 13.5%